In this work, we apply three different techniques to solve the Fitzhugh–Nagumo equation that
is an important equation used to describe the propagation of electrical signals in excitable …

In this paper, a novel method presented in [1] is applied to solve time-fractional Kudryashov-
Sinelshchikov equation (KS equation), a nonlinear fractional partial differential equation …

In this manuscript, we derive and examine the analytical solution for the solid tumor invasion
model of fractional order. The main aim of this work is to formulate a solid tumor invasion …

The Ginzburg–Landau (GL) equation and the Ginzburg–Landau couple system are
important models in the study of superconductivity and superfluidity. This study describes the …

In the realm of nonlinear dynamics, the Belousov-Zhabotinsky reaction system has long held
the fascination of researchers. The Belousov-Zhabotinsky system continues to be an active …

In this paper, we investigate the exact solutions of a nonlinear variable coefficients time
fractional biological population model using the invariant subspace method. The subspaces …

This paper presents the analytical solutions of two fractional linear electrical systems
modeled with generalized fractional derivatives and integrals. The fractional differential …

Mathematical simulation of drug diffusion is a significant tool for predicting the bio‐transport
process. Moreover, the reported models in the literature are based on Fick's approach …

In this paper, we show that the invariant subspace method can be successfully utilized to get
exact solutions for nonlinear fractional partial differential equations with generalized …

We give the extensions of several basic techniques of Lie group analysis which are intended
for symmetry properties investigation of fractional partial differential equations. The …